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Essentially unique

In mathematics, the term essentially unique is used to describe a weaker form of uniqueness, where an object satisfying a property is "unique" only in the sense that all objects satisfying the property are equivalent to each other. The notion of essential uniqueness presupposes some form of "sameness", which is often formalized using an equivalence relation.

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Essentially unique

Nodes41
Edges40
Triples16
Avg. degree1.95
Density0.04878
Components1

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Essentially unique

Top relations

related to Group theory · 4
Essentially unique → In, Klein, On, Similarly
related to Measure theory · 3
Essentially unique → In, Lebesgue, There
related to Set theory · 3
Essentially unique → At, In, On
related to Coding theory · 2
Essentially unique → Given, Golay
related to Topology · 2
Essentially unique → In, There
related to Category theory · 1
Essentially unique → An
related to Number theory · 1
Essentially unique → The

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Important terminology

unique essentially group isomorphism object elements one property given form uniqueness notion groups set measure examples displaystyle case theorem exactly

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Essentially uniquerelated to Category theoryAn0.60section
Essentially uniquerelated to Coding theoryGiven0.60section
Essentially uniquerelated to Coding theoryGolay0.60section
Essentially uniquerelated to Group theoryIn0.60section
Essentially uniquerelated to Group theorySimilarly0.60section
Essentially uniquerelated to Group theoryOn0.60section
Essentially uniquerelated to Group theoryKlein0.60section
Essentially uniquerelated to Measure theoryThere0.60section
Essentially uniquerelated to Measure theoryIn0.60section
Essentially uniquerelated to Measure theoryLebesgue0.60section
Essentially uniquerelated to Number theoryThe0.60section
Essentially uniquerelated to Set theoryAt0.60section

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    Min side: 3
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